Compounding periods
Rate
Compound Interest
100
24 compounding periods a month
What is semi-monthly?
100
.5% as a decimal
What is 0.005
100
You invest $1000 in an account that gains 3% interest that is compounded quarterly. What value would you use in the formula below for i? A = P (1+i)^n
What is .0075
200
Biweekly
What is 26 compounds per year
200
6.8% as a decimal
What is 0.068
200
You take out a loan for $5000 that accumulates 5.5% interest that is compounded semi-annually. You have the loan for 5 years. What value would you use for n in the formula below A = P (1+i)^n
What is 10
300
quarterly
What is 4 compounds per year
300
10% as a decimal
What is 0.10
300
Explain why compound interest gains interest faster than simple interest
Because you gain interest on your interest (e.g. your principal increases)
400
In compound interest what exponent would you use if you invest your money for 5 years and it is compounded semi-annually
What is 10?
400
20% as a decimal
What is 0.20
400
You invest = $4000 interest rate = 4% time = 3 years compounded = monthly How much do you have after 3 years? A = P (1+i)^n
What is $4509.08
500
In compound interest what exponent would you use if you invest your money for 10 years and interest is compounded monthly?
What is 120
500
Explain how to determine the value of i in the compound interest formula below: A = P (1+i)^n
Take the interest rate in decimal form and divide it by the number of compounding periods per year.
500
Principle = $750 Interest rate = 6% invested for = 2 years Interest is compounded semi-monthly. How much do you have after 2 years?A = P (1+i)^n
What is $845.50?
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